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Updated: Jun 29, 2025

Characterizing Electron Transport through Living Biofilms
Published on: June 1, 2018
Time-dependent electron transfer and energy dissipation in condensed media
Elvis F Arguelles1, Osamu Sugino1
1Institute for Solid State Physics, The University of Tokyo, 5-1-5, Kashiwanoha, Kashiwa, Chiba 277-8581, Japan.
Electron and energy transfer between a moving adsorbate and a metal electrode are suppressed by adsorbate motion and solvent interactions. Energy dissipation occurs via electron-hole excitations, influenced by solvent modes and electrode potential.
Area of Science:
- Surface science
- Physical chemistry
- Condensed matter physics
Background:
- Understanding electron and energy transfer is crucial for electrochemical processes.
- The Newns-Anderson-Schmickler model is a key framework for studying adsorbate-electrode interactions.
- Solvent effects and adsorbate dynamics significantly influence charge transfer.
Purpose of the Study:
- To investigate electron and energy transfer dynamics for a moving adsorbate on a metal electrode in a solvent.
- To analyze the impact of adsorbate motion, solvent coupling, and electrode potential on transfer processes.
- To develop an analytical expression for the average energy transfer rate.
Main Methods:
- Utilizing the time-dependent Newns-Anderson-Schmickler model Hamiltonian.
- Employing a semiclassical trajectory treatment for the adsorbate.
- Applying the Keldysh Green's function scheme for theoretical analysis.
Main Results:
- Electron transfer is non-adiabatically suppressed due to adsorbate motion and coupling with solvent phonons.
- Energy dissipation occurs through electron-hole pair excitations.
- Solvent modes hinder, while electrode potential facilitates, energy dissipation.
Conclusions:
- Adsorbate motion and solvent interactions play a critical role in suppressing electron transfer.
- Energy transfer is a complex process influenced by both solvent dynamics and external electrical fields.
- An analytical expression for the energy transfer rate in the slow-motion limit was derived, providing theoretical insights.
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